The Number Repository numberrepositorywiki https://numberrepository.miraheze.org/wiki/Main_Page MediaWiki 1.40.1 first-letter Media Special Talk User User talk The Number Repository The Number Repository talk File File talk MediaWiki MediaWiki talk Template Template talk Help Help talk Category Category talk Module Module talk Main Page 0 1 1 2023-08-22T14:50:28Z MediaWiki default 1 Create main page wikitext text/x-wiki __NOTOC__ == Welcome to {{SITENAME}}! == This Main Page was created automatically and it seems it hasn't been replaced yet. === For the bureaucrat(s) of this wiki === Hello, and welcome to your new wiki! Thank you for choosing Miraheze for the hosting of your wiki, we hope you will enjoy our hosting. You can immediately start working on your wiki or whenever you want. Need help? No problem! We will help you with your wiki as needed. 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You can find us here: * [[meta:Special:MyLanguage/Help center|On our own Miraheze wiki]] * On [[phab:|Phabricator]] * On [https://miraheze.org/discord Discord] * On IRC in #miraheze on irc.libera.chat ([irc://irc.libera.chat/%23miraheze direct link]; [https://web.libera.chat/?channel=#miraheze webchat]) === For visitors of this wiki === Hello, the default Main Page of this wiki (this page) has not yet been replaced by the bureaucrat(s) of this wiki. The bureaucrat(s) might still be working on a Main Page, so please check again later! 21236ac3f8d65e5563b6da6b70815ca6bf1e6616 2 1 2023-08-22T15:08:20Z Bluecomb-Qreed2008 2 wikitext text/x-wiki Welcome to the Number Repository! This wiki is for all numbers and number-related stuff. This includes fictional googology. I'll add more to this page later I think 2a0caf0f69dcc4770324fe020b48b3b2d9c50cba MediaWiki:Custom-RcGcDw 8 2 3 2023-08-22T15:11:16Z Bluecomb-Qreed2008 2 Created page with "1143371584216772678" wikitext text/x-wiki 1143371584216772678 4a2dc08351a8815fafa678c7f5accc28734eba1c Javascript Infinity 0 3 4 2023-08-22T15:17:45Z Bluecomb-Qreed2008 2 I will replace it with MathJax in a sec wikitext text/x-wiki This is a number coined by [[User:Bluecomb-Qreed2008|bluecomb]], which is equal to (2^1024)-1, the limit of Javascript integers. 383f45e74313aea5bdf8718bb14fc83c2b5e080d 7 4 2023-08-22T16:47:00Z Bluecomb-Qreed2008 2 wikitext text/x-wiki This is a number coined by [[User:Bluecomb-Qreed2008|bluecomb]], which is equal to \(2^{1024}-1\), the limit of Javascript integers. 02f89ee68f71fb1bb35e5cba41bb1fbbb1fb716d 8 7 2023-08-22T16:48:30Z Bluecomb-Qreed2008 2 It's not working so I'm going to see if this works wikitext text/x-wiki This is a number coined by [[User:Bluecomb-Qreed2008|bluecomb]], which is equal to \(2^{1024}\), the limit of Javascript integers. 3e7127b1a67dfe35cb1f2ad1b5b9f67e7ea1f4b7 9 8 2023-08-22T16:51:30Z Bluecomb-Qreed2008 2 Undo revision 8 by [[Special:Contributions/Bluecomb-Qreed2008|Bluecomb-Qreed2008]] ([[User talk:Bluecomb-Qreed2008|talk]]) Nevermind, it works now wikitext text/x-wiki This is a number coined by [[User:Bluecomb-Qreed2008|bluecomb]], which is equal to \(2^{1024}-1\), the limit of Javascript integers. 02f89ee68f71fb1bb35e5cba41bb1fbbb1fb716d Numbers 0 4 5 2023-08-22T16:09:51Z Bluecomb-Qreed2008 2 Created page with "All the numbers in the wiki. Negative versions of numbers are not included in the list. Splits are borrowed from this (with some slight adjustment past section 8): https://googology.fandom.com/wiki/User:Cloudy176/faketest . You may see an [x "(whatever)"s] format here (ex. [6 "10^"s]). This is a condensed format just to say how many times to repeat something. Using the example given, [6 "10^"s] = 10^10^10^10^10^10^. *[[/1A|Section 1A: 0 - 1]] *[[/1B|Section 1B: 1 - 6]..." wikitext text/x-wiki All the numbers in the wiki. Negative versions of numbers are not included in the list. Splits are borrowed from this (with some slight adjustment past section 8): https://googology.fandom.com/wiki/User:Cloudy176/faketest . You may see an [x "(whatever)"s] format here (ex. [6 "10^"s]). This is a condensed format just to say how many times to repeat something. Using the example given, [6 "10^"s] = 10^10^10^10^10^10^. *[[/1A|Section 1A: 0 - 1]] *[[/1B|Section 1B: 1 - 6]] *[[/2A|Section 2A: 6 - 100]] *[[/2B|Section 2B: 100 - 10^6]] *[[/3A|Section 3A: 10^6 - 10^10]] *[[/3B|Section 3B: 10^10 - 10^100]] *[[/3C|Section 3C: 10^100 - 10^1000]] *[[/3D|Section 3D: 10^1000 - 10^10^6]] *[[/4A|Section 4A: 10^10^6 - 10^^3]] *[[/4B|Section 4B: 10^^3 - 10^10^100]] *[[/4C|Section 4C: 10^10^100 - 10^10^10^6]] *[[/5A|Section 5A: 10^10^10^6 - 10^^4]] *[[/5B|Section 5B: 10^^4 - E100#3]] *[[/5C|Section 5C: E100#3 - E6#4]] *[[/6A|Section 6A: E6#4 - E100#4]] *[[/6B|Section 6B: E100#4 - E6#5]] *[[/7|Section 7: E6#5 - E6#6]] *[[/8|Section 8: E6#6 - E6#7]] *[[/9|Section 9: E6#7 - E6#8]] *[[/10|Section 10: E6#8 - E6#9]] *[[/11|Section 11: E6#9 - E6#10]] *[[/12A|Section 12A: E6#10 - E6#11]] *[[/12B|Section 12B: E6#11 - E6#12]] *[[/12C|Section 12C: E6#12 - E6#13]] *[[/12D|Section 12D: E6#13 - 10^^14]] *[[/13|Section 13: 10^^14 - 10^^20]] *[[/14|Section 14: 10^^20 - 10^^30]] *[[/15|Section 15: 10^^30 - 10^^50]] *[[/16|Section 16: 10^^50 - 10^^100]] *[[/17|Section 17: 10^^100 - 10^^(10^10)]] *[[/18|Section 18: 10^^(10^10) - 10^^(10^100)]] *[[/19|Section 19: 10^^(10^10) - 10^^^3]] *[[/20|Section 20: 10^^^3 - 10^^^100]] *[[/21|Section 21: 10^^^100 - 10^^^^100]] *[[/22|Section 22: 10^^^^100 - 10^^^^^100]] *[[/23|Section 23: 10^^^^^100 - 10{10}10]] *[[/24|Section 24: 10{10}10 - 10{100}10]] *[[/25|Section 25: 10{100}10 - {10,10,10,2}]] *[[/26|Section 26: {10,10,10,2} - {10,10,10,10}]] *[[/27|Section 27: {10,10,10,10} - {10,10,10,100}]] *[[/28|Section 28: {10,10,10,100} - {10,10,10,10,100}]] *[[/29|Section 29: {10,10,10,10,100} - {10,10,10,10,10,100}]] *[[/30|Section 30: {10,10,10,10,10,100} - {10,10,10,10,10,10,100}]] *[[/31|Section 31: {10,10,10,10,10,10,100} - {10,10 (1) 2}]] *[[/32|Section 32: {10,10 (1) 2} - {10,99 (1) 2}]] *[[/33|Section 33: {10,99 (1) 2} - {10,10100-1 (1) 2}]] *[[/34|Section 34: {10,10100-1 (1) 2} - {10,100,2 (1) 2}]] *[[/35|Section 35: {10,100,2 (1) 2} - {10,100 (1) 3}]] *[[/36|Section 36: {10,100 (1) 3} - {10,10 (1) 10}]] *[[/37|Section 37: {10,10 (1) 10} - {10,100 (1)(1) 2}]] *[[/38|Section 38: {10,100 (1)(1) 2} - {10,100 (1)(1) 3}]] *[[/39|Section 39: {10,100 (1)(1) 3} - {10,10 (2) 2}]] *[[/40|Section 40: {10,10 (2) 2} - {10,10 (100) 2}]] *[[/41|Section 41: {10,10 (100) 2} - {10,100 (0,0,1) 2}]] *[[/42|Section 42: {10,100 (0,0,1) 2} - {10,100 ((1)1) 2}]] *[[/43|Section 43: {10,100 ((1)1) 2} - {10,3 / 2}]] *[[/44|Section 44: {10,3 / 2} - {3,3,3 / 2}]] *[[/45|Section 45: {3,3,3 / 2} - {L,100^100}100,100]] *[[/46|Section 46: {L,100^100}100,100 - rest of non-infinity numbers]] >> Section 47 is dedicated to infinities, 47B and later are guaranteed all fictional << *[[/47A|Section 47A: a - Absolute Infinity]] *[[/47B|Section 47B: Absolute Onefinity - (undecided)]] dec3968c5d5d76cd2c2421ce0d4ab6a41cb5df4d MediaWiki:Common.js 8 5 6 2023-08-22T16:45:57Z Bluecomb-Qreed2008 2 Created page with "/* Copied straight from Googology Wiki, hope it works */ if ((mw.config.get('wgCanonicalNamespace') !== "Special") && (mw.config.get('wgCanonicalNamespace') !== "MediaWiki") && mw.config.get('wgIsArticle')) { // Show log for debug console.log("Applying MathJax..."); var script_1 = document.createElement('script'); script_1.src = "https://polyfill.io/v3/polyfill.min.js?features=es6"; document.head.appendChild(script_1); var script_2 = document.createElement(..." javascript text/javascript /* Copied straight from Googology Wiki, hope it works */ if ((mw.config.get('wgCanonicalNamespace') !== "Special") && (mw.config.get('wgCanonicalNamespace') !== "MediaWiki") && mw.config.get('wgIsArticle')) { // Show log for debug console.log("Applying MathJax..."); var script_1 = document.createElement('script'); script_1.src = "https://polyfill.io/v3/polyfill.min.js?features=es6"; document.head.appendChild(script_1); var script_2 = document.createElement('script'); script_2.id = "MathJax-script"; // Load the latest version of MathJax 3 script_2.src = "https://cdn.jsdelivr.net/npm/mathjax@3/es5/tex-mml-chtml.js"; script_2.async = true; document.head.appendChild(script_2); } c3b63a7b0771713a273c3e36cffa24d11df06e81 Numbers/1A 0 6 10 2023-08-22T17:23:57Z Bluecomb-Qreed2008 2 Created page with "*Underscore / _<ref>https://fictional-googology.fandom.com/wiki/Underscore</ref> - Less than 0, yet not negative, as strange as it sounds *Zero / Void Drive<ref name=":0">https://sites.google.com/view/blankentity-googology/numbers-ive-coined/class-0</ref> - 0 *Pentacthulhum-minautia<ref name=":1">https://googology.fandom.com/wiki/List_of_googolisms/Class_0_and_1</ref> - 1/E100#^^^#100 *Okojo-ermine number<ref name=":1" /> - \(\approx f_{\omega^{\omega}}(53)^{-1}\) *Dark..." wikitext text/x-wiki *Underscore / _<ref>https://fictional-googology.fandom.com/wiki/Underscore</ref> - Less than 0, yet not negative, as strange as it sounds *Zero / Void Drive<ref name=":0">https://sites.google.com/view/blankentity-googology/numbers-ive-coined/class-0</ref> - 0 *Pentacthulhum-minautia<ref name=":1">https://googology.fandom.com/wiki/List_of_googolisms/Class_0_and_1</ref> - 1/E100#^^^#100 *Okojo-ermine number<ref name=":1" /> - \(\approx f_{\omega^{\omega}}(53)^{-1}\) *Dark Xillion<ref name=":0" /> - \(10\{10^{6}\}(-10^{6})\) *Googolplexminex<ref name=":1" /> - \(10^{-(10^{10^{100}})}\) *Googolminex<ref name=":1" /> - \(10^{-(10^{100})}\) *Photillion<ref name=":1" /> - \(10^{-1,000,000}\) *Glillion<ref name=":1" /> - \(10^{-10,000}\) *Higgsbillion<ref name=":1" /> - \(10^{-3000}\) *Muillion<ref name=":1" /> - \(10^{-2250}\) *Taillion<ref name=":1" /> - \(10^{-2000}\) *Axillion<ref name=":1" /> - \(10^{-1500}\) *Gravitillion<ref name=":1" /> - \(10^{-900}\) *Tachyillion<ref name=":1" /> - \(10^{-333.333}\) *Googol-minutia-speck<ref name=":1" /> - \(10^{-110}\) *Googol-minutia<ref name=":1" /> - \(10^{-100}\) *Ogol-minutia<ref name=":1" /> - \(10^{-80}\) *Protillion<ref name=":1" /> - \(10^{-61}\) *Neutrillion<ref name=":1" /> - \(10^{-60}\) *Gogol-minutia<ref name=":1" /> - \(10^{-50}\) *Goby-minutia / Strong Epsimesillion<ref name=":1" /> - \(10^{-35}\) *Short Yi-bucket<ref name=":1" /> - \(7 \times 10^{-31}\) *Minnow-minutia<ref name=":1" /> - \(10^{-25}\) *Guppy-minutia / Qu-Killi-Mesillion<ref name=":1" /> - \(10^{-20}\) *Atillion<ref name=":1" /> - \(10^{-16}\) *Long Yi-bucket<ref name=":1" /> - \(7.67 \times 10^{-14}\) *Excitillion<ref name=":1" /> - \(10^{-10}\) *Dust mite-crumb<ref name=":1" /> / Two Quarters / Half - 0.5 *One - 1 ==Sources== <references /> ef7323aaded18f4c82ccbd6b1feb921bbc169bcb 11 10 2023-08-22T17:32:21Z Bluecomb-Qreed2008 2 Sources will be on each numbers' individual page and/or the main Numbers page wikitext text/x-wiki *[[Underscore]] / _ - Less than 0, yet not negative, as strange as it sounds *Zero / Void Drive - 0 *Pentacthulhum-minautia - 1/E100#^^^#100 *Okojo-ermine number - \(\approx f_{\omega^{\omega}}(53)^{-1}\) *Dark Xillion - \(10\{10^{6}\}(-10^{6})\) *Googolplexminex - \(10^{-(10^{10^{100}})}\) *Googolminex - \(10^{-(10^{100})}\) *Photillion - \(10^{-1,000,000}\) *Glillion - \(10^{-10,000}\) *Higgsbillion - \(10^{-3000}\) *Muillion - \(10^{-2250}\) *Taillion - \(10^{-2000}\) *Axillion - \(10^{-1500}\) *Gravitillion - \(10^{-900}\) *Tachyillion - \(10^{-333.333}\) *Googol-minutia-speck - \(10^{-110}\) *Googol-minutia - \(10^{-100}\) *Ogol-minutia - \(10^{-80}\) *Protillion - \(10^{-61}\) *Neutrillion - \(10^{-60}\) *Gogol-minutia - \(10^{-50}\) *Goby-minutia / Strong Epsimesillion - \(10^{-35}\) *Short Yi-bucket - \(7 \times 10^{-31}\) *Minnow-minutia - \(10^{-25}\) *Guppy-minutia / Qu-Killi-Mesillion - \(10^{-20}\) *Atillion - \(10^{-16}\) *Long Yi-bucket - \(7.67 \times 10^{-14}\) *Excitillion - \(10^{-10}\) *Dust mite-crumb / Two Quarters / Half - 0.5 *One - 1 320beb2d197a01e98e7767050284a713ba9fb67f 12 11 2023-08-22T17:32:39Z Bluecomb-Qreed2008 2 wikitext text/x-wiki *[[Underscore|Underscore / _]] - Less than 0, yet not negative, as strange as it sounds *Zero / Void Drive - 0 *Pentacthulhum-minautia - 1/E100#^^^#100 *Okojo-ermine number - \(\approx f_{\omega^{\omega}}(53)^{-1}\) *Dark Xillion - \(10\{10^{6}\}(-10^{6})\) *Googolplexminex - \(10^{-(10^{10^{100}})}\) *Googolminex - \(10^{-(10^{100})}\) *Photillion - \(10^{-1,000,000}\) *Glillion - \(10^{-10,000}\) *Higgsbillion - \(10^{-3000}\) *Muillion - \(10^{-2250}\) *Taillion - \(10^{-2000}\) *Axillion - \(10^{-1500}\) *Gravitillion - \(10^{-900}\) *Tachyillion - \(10^{-333.333}\) *Googol-minutia-speck - \(10^{-110}\) *Googol-minutia - \(10^{-100}\) *Ogol-minutia - \(10^{-80}\) *Protillion - \(10^{-61}\) *Neutrillion - \(10^{-60}\) *Gogol-minutia - \(10^{-50}\) *Goby-minutia / Strong Epsimesillion - \(10^{-35}\) *Short Yi-bucket - \(7 \times 10^{-31}\) *Minnow-minutia - \(10^{-25}\) *Guppy-minutia / Qu-Killi-Mesillion - \(10^{-20}\) *Atillion - \(10^{-16}\) *Long Yi-bucket - \(7.67 \times 10^{-14}\) *Excitillion - \(10^{-10}\) *Dust mite-crumb / Two Quarters / Half - 0.5 *One - 1 af94c9156c09cdbf7c7cd3825a17c362fefe15ad Numbers/1B 0 7 13 2023-09-03T22:32:42Z Bluecomb-Qreed2008 2 Created page with "*One - 1 *Two - 2 *Three - 3 *Four - 4 *Five - 5 *Six - 6" wikitext text/x-wiki *One - 1 *Two - 2 *Three - 3 *Four - 4 *Five - 5 *Six - 6 793d068d97a4e9e9597eebce4c730024de5dfe90 Numbers/47A 0 8 14 2023-09-03T22:33:26Z Bluecomb-Qreed2008 2 Created page with "*a to z (all 26 are different infinities) (made for WHwNRV Everything) *\(\omega\) *\(\varepsilon_0\) *\(\omega^{\varepsilon_0}\) *\(\zeta_0\) / Cantor's ordinal *\(\eta_0\) *\(\Gamma_0\) / Feferman–Schütte ordinal *\(\varphi(1,0,0,0)\) / Ackermann ordinal *\(\Omega\) / Absolute Infinity" wikitext text/x-wiki *a to z (all 26 are different infinities) (made for WHwNRV Everything) *\(\omega\) *\(\varepsilon_0\) *\(\omega^{\varepsilon_0}\) *\(\zeta_0\) / Cantor's ordinal *\(\eta_0\) *\(\Gamma_0\) / Feferman–Schütte ordinal *\(\varphi(1,0,0,0)\) / Ackermann ordinal *\(\Omega\) / Absolute Infinity 9c8a6a317ad343951a07c7ce51acaa6a83bab1f2 16 14 2023-09-07T22:04:38Z Bluecomb-Qreed2008 2 wikitext text/x-wiki *a to z (all 26 are different infinities) (made for WHwNRV Everything) **a_0 comes after all possibilities using a in BEAF, but comes before b *\(\omega\) *\(\varepsilon_0\) *\(\omega^{\varepsilon_0}\) *\(\zeta_0\) / Cantor's ordinal *\(\eta_0\) *\(\Gamma_0\) / Feferman–Schütte ordinal *\(\varphi(1,0,0,0)\) / Ackermann ordinal *\(\Omega\) / Absolute Infinity 3c0bc1691ed1b43ca236f81d9270b82564153123 Numbers/47B 0 9 15 2023-09-03T22:34:41Z Bluecomb-Qreed2008 2 Created page with "*Absolute Onefinity, Absolute Twofinity, etc." wikitext text/x-wiki *Absolute Onefinity, Absolute Twofinity, etc. be8d9c25c83b7a821ed67047fb3cedebb9ecba99 Bluecomb's unnamed 10-based notation 0 10 17 2023-09-19T17:52:56Z Bluecomb-Qreed2008 2 Created page with "I'll move this page when I have a name for it Preliminary name: Tens '''Notation is very incomplete, and also intended to be collaborative.''' ==Linear== Essentially just BEAF without the first number Examples: *[10] = 10^10 *[10,2] = 10^^10 *[10,10] = 10{10}10 *[10,10,2] = 10{{10}}10 ===Simplifier=== There is a system for simplifying sets of numbers, which is [x; y] (x being the number to repeat and y being the amount of times to repeat it). Examples: *[10, 10] = [..." wikitext text/x-wiki I'll move this page when I have a name for it Preliminary name: Tens '''Notation is very incomplete, and also intended to be collaborative.''' ==Linear== Essentially just BEAF without the first number Examples: *[10] = 10^10 *[10,2] = 10^^10 *[10,10] = 10{10}10 *[10,10,2] = 10{{10}}10 ===Simplifier=== There is a system for simplifying sets of numbers, which is [x; y] (x being the number to repeat and y being the amount of times to repeat it). Examples: *[10, 10] = [10; 2] *[10, 10, 3] = [10; 2, 3] *[10, 3, 10, 10] = [10, 3, 10; 2] *[10, 2, 2, 2] = [10, 2; 3] ==Built-in ordinals thing== This does depend on the infinities on this wiki, which will likely change a lot, so Anyways, it's like some other notations: (x) being an ordinal (ω is (27), for example). It is a bit different though: (27.1) is ω+1, (27..2) is 2ω, etc. Examples: *ω = (27) *ω+1 = (27.1) *2ω = (27..2) *2ω+1 = (27.1.2) *ω^2 = (27...2) *4ω^3 + 2ω + 1 = (27.(27.1.2).4.3) *ω^^2 = (27....2) You can use Tens inside the ordinal notation, too Example: ω + 10^10 = (27.[10]) 012b5a7939ff0af6f0e2a907a3c5bda1b8a6a4f2 18 17 2023-09-19T20:17:49Z Bluecomb-Qreed2008 2 wikitext text/x-wiki I'll move this page when I have a name for it Preliminary name: Tens '''Notation is very incomplete, and also intended to be collaborative.''' ==Linear== Essentially just BEAF without the first number Examples: *[10] = 10^10 *[10,2] = 10^^10 *[10,10] = 10{10}10 *[10,10,2] = <nowiki>10{{10}}10</nowiki> ===Simplifier=== There is a system for simplifying sets of numbers, which is [x; y] (x being the number to repeat and y being the amount of times to repeat it). Examples: *[10, 10] = [10; 2] *[10, 10, 3] = [10; 2, 3] *[10, 3, 10, 10] = [10, 3, 10; 2] *[10, 2, 2, 2] = [10, 2; 3] ==Built-in ordinals thing== This does depend on the infinities on this wiki, which will likely change a lot, so Anyways, it's like some other notations: (x) being an ordinal (ω is (27), for example). It is a bit different though: (27.1) is ω+1, (27..2) is 2ω, etc. Examples: *ω = (27) *ω+1 = (27.1) *2ω = (27..2) *2ω+1 = (27.1.2) *ω^2 = (27...2) *4ω^3 + 2ω + 1 = (27.(27.1.2).4.3) *ω^^2 = (27....2) You can use Tens inside the ordinal notation, too Example: ω + 10^10 = (27.[10]) 9297c6b52c3a8bfd14cc59d7200672305c48f90e